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linear function
(redirected from Linear functions)

   Also found in: Wikipedia, Hutchinson 0.02 sec.
linear function [′lin·ē·ər ′fəŋk·shən]
(mathematics)

linear function - A recursive function is linear if it is of the form

f x = if p x then q x else h f x

where h is a "linear functional" which means that

(1) for all functions, a, b c and some function ht

h (if a then b else c) = if ht a then h b else h c

Function ht is known as the "predicate transformer" of h.

(2) If for some x,

h (\ y . bottom) x /= bottom

then

for all g, ht g x = True.

I.e. if h g x terminates despite g x not terminating then ht g x doesn't depend on g.

See also linear argument.


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The difference between this study and other studies is that the piecewise linear functions are constrained to ensure the resulting concentration-response function is biologically plausible.
Most students cannot, in fact, translate rational word problems into simple linear functions (Clement, 1982; Lewis & Mayer, 1987; Lochhead & Mestre, 1988; Mayer, 1982; Wollman, 1983).
But lo and behold, most of the phenomena in which we are interested (weather, wind, digestion, sex, evolution, revolution, decision,making, and so forth) are not simple linear functions.
 
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